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Wolfgang Schwerd,Hans-Joachim Wagnerr (10.1.2). Our general theory will include as particular cases the Cauchy problem (10.1.1) and the Volterra integral equation the integral in (10.1.3) is understood to be the Pettis integral. The theory presented in this chapter was adapted from O’Regan [.–.]. Also in this chapter we will discuss aALERT 发表于 2025-3-22 07:42:43
Wolfgang Schwerd,Hans-Joachim Wagnerence of the interval of existence on . and .. We mention in passing that, in the results which follow, the interval . can be replaced by any bounded interval and the initial value can be specified at any point in .. The reasoning needed to cover this slightly more general situation requires minor moErythropoietin 发表于 2025-3-22 09:20:48
Wolfgang Schwerd,Hans-Joachim Wagnerence of the interval of existence on . and .. We mention in passing that, in the results which follow, the interval . can be replaced by any bounded interval and the initial value can be specified at any point in .. The reasoning needed to cover this slightly more general situation requires minor moEuthyroid 发表于 2025-3-22 14:46:59
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Wolfgang Schwerd,Hans-Joachim Wagnerlatively easy to treat, illustrates important methods, and in the end will carry us a good deal further than may first meet the eye. Thus, we seek solutions to.where .: . × .. → .. and . = . We shall seek solutions that are defined either locally or globally on ., according to the assumptionscompel 发表于 2025-3-23 02:59:42
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